Regime
An exact Beltrami solution of Euler — steady, inviscid, three-dimensional
Every figure drawn under this hypothesis — 10 of them — with the essay each one belongs to and the generator that drew it.
10 figure placements state this regime. The strip along the foot of every figure names two things — the model that produced it and the regime it holds in — and this listing is read back out of the finished drawing rather than from what produced it.
- Steady, three-dimensional, and mixing anyway — A = √3, B = √2 — 1600 crossings from one starting point, on a 40 × 40 grid · carried-region · hero
- Steady, three-dimensional, and mixing anyway — A = √3, B = √2, C = 1 — differenced, not asserted · carried-region
- Steady, three-dimensional, and mixing anyway — A = √3, B = √2 — 1600 crossings from one starting point, on a 40 × 40 grid · carried-region
- Steady, three-dimensional, and mixing anyway — a 40 × 40 grid — the comparison is between the two curves · carried-region
- Steady, three-dimensional, and mixing anyway — C = 1 — the separation is measured with periodic images · carried-region
- Steady, three-dimensional, and mixing anyway — a 30 × 30 grid — the comparison is between the two curves · carried-region
- Steady, three-dimensional, and mixing anyway — A = √3, B = √2, C = 1 — four starting points on z = 0 · carried-region
- Steady, three-dimensional, and mixing anyway — A = √3, B = √2 — 900 crossings from one starting point, on a 40 × 40 grid · carried-region
- The knot a flow cannot untie — ABC with A = B = C = 1, and u = sin(y) x-hat · kinematic-limit
- The stretching rate that is not one number — 800 elements in the ABC flow · kinematic-limit